The paper is devoted to the study of tilt-stable local minimizers of general optimization
problems in finite-dimensional spaces and its applications to classical nonlinear programs …

The paper concerns the computation of the graphical derivative and the regular (Fréchet)
coderivative of the normal-cone mapping related to C 2 inequality constraints under very …

The paper is devoted to developing second-order tools of variational analysis and their
applications to characterizing tilt-stable local minimizers of constrained optimization …

This paper is devoted to the study of a broad class of problems in conic programming
modeled via parameter-dependent generalized equations. In this framework we develop a …

For the classical nonlinear program, two new relaxations of the Mangasarian–Fromovitz
constraint qualification are discussed and their relationship with some standard constraint …

Abstract top The paper concerns the study of tilt stability of local minimizers in standard
problems of nonlinear programming. This notion plays an important role in both theoretical …

The paper concerns parameterized equilibria governed by generalized equations whose
multivalued parts are modeled via regular normals to nonconvex conic constraints. Our main …

The paper concerns the computation of the graphical derivative and the regular (Fréchet)
coderivative of the solution map to a class of generalized equations, where the multivalued …

The paper discusses operations research (OR) history and achievements in Czechia and
Slovakia in 2010–2021 including the most significant OR professional events in the region …

Estimating the regular normal cone to constraint systems plays an important role for the
derivation of sharp necessary optimality conditions. We present two novel approaches and …